Students are given random math problems to answer based on either the addition, subtraction, or multiplication exponent rule. These problems are visualized with numbers as well as fish bowls.
Credit Cynthis & Chuhandata:image/png;base64,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:image/png;base64,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subtractmultiplyquestion generatedaddsubtractmultiplyquestion generatedsubtractmultiplysubtractmultiplysubtractmultiplyfish visualization23-120-130)15-120-13020-120-130Another Question? (yes/no)yes-1539549^9910^7764^6add